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On Failure Detectors and Type Boosters
Citation key GK-FDTB-tr-03
Author Guerraoui, Rachid and Kouznetsov, Petr
Year 2003
Note No. IC-EPFL ID:200348 / LPD-REPORT-2003-012
Institution École Polytechnique Fédérale de Lausanne, Switzerland
Abstract The power of a set S of object types can be measured as the maximum number n of processes that can solve consensus using only types in S and registers. This number, denoted by h^r_m(S), is called the consensus power of S. The use of failure detectors can however ``boost'' the consensus power of types. This paper addresses the weakest failure detector type booster question, which consists in determining the weakest failure detector D such that, for any set S of types with h_m^r(S)=n, h_m^r(S;D)=n+1. We consider the failure detector Ω_n (introduced in (Neiger, 1995)) which outputs, at each process, a set of at most n processes so that, eventually, all correct processes detect the same set of processes that includes at least one correct process. We prove that Ω_n is the weakest failure detector type booster for deterministic one-shot types. As an interesting corollary of our result, we show that Ω$_f is the weakest failure detector to boost the power of (f-1)-resilient objects solving consensus.
Bibtex Type of Publication Technical report
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